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[FreeBSD/releng/10.0.git] / contrib / compiler-rt / lib / ppc / divtc3.c
1 /* This file is distributed under the University of Illinois Open Source
2  * License. See LICENSE.TXT for details.
3  */
4
5 #include "DD.h"
6 #include "../int_math.h"
7
8 #if !defined(CRT_INFINITY) && defined(HUGE_VAL)
9 #define CRT_INFINITY HUGE_VAL
10 #endif /* CRT_INFINITY */
11
12 #define makeFinite(x) { \
13     (x).s.hi = crt_copysign(crt_isinf((x).s.hi) ? 1.0 : 0.0, (x).s.hi); \
14     (x).s.lo = 0.0;                                                     \
15   }
16
17 long double __gcc_qadd(long double, long double);
18 long double __gcc_qsub(long double, long double);
19 long double __gcc_qmul(long double, long double);
20 long double __gcc_qdiv(long double, long double);
21
22 long double _Complex
23 __divtc3(long double a, long double b, long double c, long double d)
24 {
25         DD cDD = { .ld = c };
26         DD dDD = { .ld = d };
27         
28         int ilogbw = 0;
29         const double logbw = crt_logb(crt_fmax(crt_fabs(cDD.s.hi), crt_fabs(dDD.s.hi) ));
30         
31         if (crt_isfinite(logbw))
32         {
33                 ilogbw = (int)logbw;
34                 
35                 cDD.s.hi = crt_scalbn(cDD.s.hi, -ilogbw);
36                 cDD.s.lo = crt_scalbn(cDD.s.lo, -ilogbw);
37                 dDD.s.hi = crt_scalbn(dDD.s.hi, -ilogbw);
38                 dDD.s.lo = crt_scalbn(dDD.s.lo, -ilogbw);
39         }
40         
41         const long double denom = __gcc_qadd(__gcc_qmul(cDD.ld, cDD.ld), __gcc_qmul(dDD.ld, dDD.ld));
42         const long double realNumerator = __gcc_qadd(__gcc_qmul(a,cDD.ld), __gcc_qmul(b,dDD.ld));
43         const long double imagNumerator = __gcc_qsub(__gcc_qmul(b,cDD.ld), __gcc_qmul(a,dDD.ld));
44         
45         DD real = { .ld = __gcc_qdiv(realNumerator, denom) };
46         DD imag = { .ld = __gcc_qdiv(imagNumerator, denom) };
47         
48         real.s.hi = crt_scalbn(real.s.hi, -ilogbw);
49         real.s.lo = crt_scalbn(real.s.lo, -ilogbw);
50         imag.s.hi = crt_scalbn(imag.s.hi, -ilogbw);
51         imag.s.lo = crt_scalbn(imag.s.lo, -ilogbw);
52         
53         if (crt_isnan(real.s.hi) && crt_isnan(imag.s.hi))
54         {
55                 DD aDD = { .ld = a };
56                 DD bDD = { .ld = b };
57                 DD rDD = { .ld = denom };
58                 
59                 if ((rDD.s.hi == 0.0) && (!crt_isnan(aDD.s.hi) ||
60                                           !crt_isnan(bDD.s.hi)))
61                 {
62                         real.s.hi = crt_copysign(CRT_INFINITY,cDD.s.hi) * aDD.s.hi;
63                         real.s.lo = 0.0;
64                         imag.s.hi = crt_copysign(CRT_INFINITY,cDD.s.hi) * bDD.s.hi;
65                         imag.s.lo = 0.0;
66                 }
67                 
68                 else if ((crt_isinf(aDD.s.hi) || crt_isinf(bDD.s.hi)) &&
69                          crt_isfinite(cDD.s.hi) && crt_isfinite(dDD.s.hi))
70                 {
71                         makeFinite(aDD);
72                         makeFinite(bDD);
73                         real.s.hi = CRT_INFINITY * (aDD.s.hi*cDD.s.hi + bDD.s.hi*dDD.s.hi);
74                         real.s.lo = 0.0;
75                         imag.s.hi = CRT_INFINITY * (bDD.s.hi*cDD.s.hi - aDD.s.hi*dDD.s.hi);
76                         imag.s.lo = 0.0;
77                 }
78                 
79                 else if ((crt_isinf(cDD.s.hi) || crt_isinf(dDD.s.hi)) &&
80                          crt_isfinite(aDD.s.hi) && crt_isfinite(bDD.s.hi))
81                 {
82                         makeFinite(cDD);
83                         makeFinite(dDD);
84                         real.s.hi = crt_copysign(0.0,(aDD.s.hi*cDD.s.hi + bDD.s.hi*dDD.s.hi));
85                         real.s.lo = 0.0;
86                         imag.s.hi = crt_copysign(0.0,(bDD.s.hi*cDD.s.hi - aDD.s.hi*dDD.s.hi));
87                         imag.s.lo = 0.0;
88                 }
89         }
90         
91         long double _Complex z;
92         __real__ z = real.ld;
93         __imag__ z = imag.ld;
94         
95         return z;
96 }